Pages that link to "Item:Q1863969"
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The following pages link to On the essential spectrum of a class of singular matrix differential operators. I: Quasiregularity conditions and essential self-adjointness (Q1863969):
Displaying 18 items.
- The essential spectrum of boundary value problems for systems of differential equations in a bounded domain with a cusp (Q366187) (← links)
- Essential spectrum of non-self-adjoint singular matrix differential operators (Q517968) (← links)
- Essential spectra of singular matrix differential operators of mixed order (Q539887) (← links)
- Bounds for the spectrum of a matrix differential operator with a damping term (Q638645) (← links)
- Estimates for resolvents and functions of operator pencils on tensor products of Hilbert spaces (Q640828) (← links)
- Analysis of the essential spectrum of singular matrix differential operators (Q898579) (← links)
- A spectral approach to ill-posed problems for wave equations (Q931370) (← links)
- Quasiregularity conditions for a ''pure imaginary'' singular differential operator of third order (Q1274014) (← links)
- On the essential spectrum of a class of matrix differential operators (Q1812440) (← links)
- On the location of the least point of the essential spectrum (Q1860431) (← links)
- Singular Sturm-Liouville problems whose coefficients depend rationally on the eigenvalue param\-eter (Q1876722) (← links)
- Essential spectrum of a system of singular differential operators and the asymptotic Hain-Lüst operator (Q2781340) (← links)
- Detectable subspaces and inverse problems for Hain-Lüst-type operators (Q2953703) (← links)
- Essential spectra of singular matrix differential operators of mixed order in the limit circle case (Q3082496) (← links)
- Adjoints and formal adjoints of matrices of unbounded operators (Q3506752) (← links)
- On the absolutely continuous spectrum of block operator matrices (Q3518740) (← links)
- Essential Spectrum Due to Singularity (Q5346863) (← links)
- On crossroads of spectral theory with Sergey Naboko (Q6630021) (← links)
